Recent content by lachgar

Thank you

it's not demanded to solve it, it's bout giving the general form So,can we just say that = f(y.z) = Ay+Bz How can I be sure that it's a linear form, I mean we only know that it depends on y and z.

The question was posed as: -Using the equilibre equations, give the form of and ?

The bondary conditions are: T(ex)=-p ex T(-ex)=p ex T(ey) =-p ey T(-ey) = p ey T is the stress vector.

Hi. Thanks for replying. As shown in the picture, all lateral surfaces are under a constant pressure. There is no stress on the superior S(z=h/2) and inferior S(z=-h/2) surfaces. (h is the thickness). The red arrow represent the stress vector, and the black one represent the unit normal vector...

Good evening everybody. This is my suggestion for answer. The tensor is diagonal and the compression is a plane stress equilibre equation div(σ)=0 so: So, does that means that = f(y.z) = Ay+Bz and =f(x.z)= Cx+Dz A,B,C and D are constants. Is that what the question meant? Thank you in...